Check My Work? f(x)>-(x-2)^3. Is x<2?
What is the equation for f(x)?
f(x)>-(x-2)^3 or 0 > –(x – 2)^3
if it's 0 > -(x-2)^3 then x-2>0 so x>2 Why? Because a negative value ^3 will be negative. 2 negatives result in positive and positive > 0 which is not what we want.
But if we test the origin, f(x)=0, and x=0. then it is false...
Or am I completely missing it?
what does \[f(x)>-(x-2)^3\] mean?
Find the solutions to 0 > –(x – 2)^3 by graphing f(x) > –(x – 2)^3 by hand.
we aren't including x = 0 as an option. we are using x < 0; but anyways your question is incomplete, you haven't told us what f(x) is. my answer was regarding f(x) = 0
ok now that last post makes some sense
The exact question is "Find the solutions to 0 > –(x – 2)3 by graphing f(x) > –(x – 2)3 by hand."
sorry \[0>-(x-3)^2\] makes sense, we can solve for \(x\) but \[f(x) > –(x – 2)^3\] makes no sense. maybe it is graph \[f(x)=-(x-2)^3\]
Yeah, sorry...
we can solve \[0>-(x-2)^3\] using algebra
I have the same opinion as satellite
\[0>-(x-2)^3\] \[(x-2)^3>0\] \[x-2>0\] \[x>2\]
I didnt even know you could do that... that makes sense!!! Thanks!!!
yw
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